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Answer :
Final answer:
The length (or height) of a solid with uniform cross-section can be found using the formula V=A*h (where V is volume, A is cross-sectional area, and h is height).
Given a volume of 308 cm³ and cross-sectional area of 38.5 cm², the length of the solid is approximately 8 cm.
Explanation:
The length, or height, of a solid with uniform cross-section can be derived by using the formula V = Ah, where V is volume, A is the area of cross-section, and h is the height.
From the question, we know the volume (V) of the solid is 308 cm³ and the area (A) of the cross-section is 38.5 cm².
We have to solve for h.
To solve this, divide the volume by the cross-section area: h = V/A.
In this case, h = 308cm³/38.5cm² = 8 cm (round to the nearest cm).
So the solid is 8 cm long.
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